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Fast recursive mathematical morphological transforms

机译:快速递归数学形态转换

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摘要

Since many mathematical morphology operations are recursive transforms of dilation and erosion, this paper proposes fast recursive transforms to reduce computational complexity. The basic idea of the method is to compute the temporary results within a series of adaptive windows and the computing is performed on specific pixels. Each step of the recursive process consists of two parts: 1) computation is limited to the specific pixels (foreground or background pixels) within a window; 2) update the window adoptively and delete those varied pixels. Extensive results show that the time complexity of the method is proportional to the number of the specific pixels.
机译:由于许多数学形态学运算是膨胀和腐蚀的递归变换,因此本文提出了快速递归变换以降低计算复杂度。该方法的基本思想是在一系列自适应窗口内计算临时结果,并对特定像素执行计算。递归过程的每个步骤都包括两个部分:1)计算仅限于窗口内的特定像素(前景或背景像素); 2)逐步更新窗口,并删除那些变化的像素。大量结果表明,该方法的时间复杂度与特定像素的数量成正比。

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